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Another Calculus question comin' atcha! Screenshot in the comments.
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Any ideas from your last question?
Hint: fundamental theorem of calc \[\frac{d}{dx}\int_c^{g(x)}f(t)~dt=f(g(x)) \times g'(x)\]
Are they related at all? would it be 2x(x^2^2)?
Not quite, with \(f(t)=t^t\), this makes \(f(g(x))=\big[g(x)\big]^{g(x)}\).
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In this case, \(x^2\) is being raised to the power of \(x^2\), so you have \[\big(x^2\big)^{x^2}=x^{2x^2}\]
Ok, it seems I got that part, 2x(x^2)x^2, so now I just plug in 3 for x?
Yup! I got the answer right. Thanks a bunch!
Yes, provided you have the right exponents and such
yw
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